Showing papers by "Tamás F. Móri published in 1996"
TL;DR: In this paper, a generalized Bonferroni-type inequality is converted into an estimation for the generating function of the number of occurring events, and the deviation of two discrete probability distributions in terms of the maximum distance between their generating functions over the interval is given.
Abstract: In the paper we first show how to convert a generalized Bonferroni-type inequality into an estimation for the generating function of the number of occurring events, then we give estimates for the deviation of two discrete probability distributions in terms of the maximum distance between their generating functions over the interval [0, 1].
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